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Tom Clay November 27, 2002 08:35

Compact finite difference schemes
 
Hi there,

I would like to know if anyone has any information regarding pade schemes in the ocntext of compact finite difference schemes. I have Lele's 1992 paper "compact finite difference schemes with spectral-like resolution", but it does not explain where the main approximation (2.1 for those who have the paer) comes from. Does anyone have other references(books or papers) which may be of help? I have looked at soe of those referenced in Lele's paper, but to no avail.

If anyone has any information on how to implement these in a finite-volume LES context, it would be of help too.

Thanks.

Mikhail November 27, 2002 08:55

Re: Compact finite difference schemes
 
There is a book Advanced Turbulnet Flow Computations. ISBN 3-221-83324-2 so on pages 11-24 there is something about it, also there are some references. It is not exactly the thing Lele is speaking about - he speaks about more general case, but at least something :) Mikhail

Tom Clay November 27, 2002 10:15

Re: Compact finite difference schemes
 
Thanks Mikhail,

I am afraid that book does not seem to exist! I treid searching the british library using the ISBN No. and the name of the book and various combinations of these as well as searching a list of ISBN numbers. No joy.

Mikhail November 27, 2002 14:42

Re: Compact finite difference schemes
 
There was a typing error in word Turbulent:) This is the reference where you can see how it looks like: http://www.uni-protokolle.de/buecher/isbn/3211833242/

full information: Advanced turbulent flow computations / ed. by Roger Peyret and Egon Krause Wien : Springer, 2000 ISBN 3-211-83324-2

Sorry for mistakes - I was in a hurry:)

Probably I'll get some more references, since I have to write a DNS code.

Regards Mikhail

Mikhail November 28, 2002 09:59

Some more references
 
You also can find something in Hircsh: C.Hirsch Numerical Computation of Internal and External Flows. Vol.1 ISBN 0-471-92385-0

pages 181-194 and also some references at the end of the chapter, but it is a litle bit out of date, since the book was published in 1991

Regards

Mikhail


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